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homotypy

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homotypy
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The Collaborative International Dictionary of English v.0.48 (gcide)

Homotypy \Ho"mo*ty`py\, n. [See {Homotype}.] (Biol.)
A term suggested by Haeckel to be instead of serial homology.
See {Homotype}.
[1913 Webster]

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英文字典中文字典相关资料:

Homotopy - Wikipedia
Homotopy theory can be used as a foundation for homology theory: one can represent a cohomology functor on a space X by mappings of X into an appropriate fixed space, up to homotopy equivalence
HOMOTYPY Definition Meaning - Merriam-Webster
The meaning of HOMOTYPY is the relation existing between homotypes : serial homology
[2212. 11082] Introduction to Homotopy Type Theory - arXiv. org
This is an introductory textbook to univalent mathematics and homotopy type theory, a mathematical foundation that takes advantage of the structural nature of mathematical definitions and constructions
homotypy, n. meanings, etymology and more | Oxford English Dictionary
homotypy, n meanings, etymology, pronunciation and more in the Oxford English Dictionary
Homotopy Type Theory
This site serves to collect and disseminate research, resources, and tools for the investigation of homotopy type theory, and hosts a blog for those involved in its study
Homotopy Type Theory - Cornell University
In homotopy type theory, the fundamental objects are types, which seamlessly play the role of both spaces and logical propositions The axioms of these types encode both homotopical and logical structure, allowing them to serve as both theory and metatheory in interesting ways
homotypy - definition and meaning - Wordnik
General homology, in Gegenbaur's sense, relates to resemblances of organs within the organism, and includes four kinds of resemblance, homotypy, homodynamy, homonomy and homonymy
Lecture notes on homotopy theory and applications
For each n-connected CW pair (X, A) there is a CW pair (Z, A) that is homotopy equivalent to (X, A) relative to A, and such that Z is built from A by attaching cells of dimension > n
Introduction to Homotopy Type Theory
This up-to-date introduction to type theory and homotopy type theory will be essential reading for advanced undergraduate and graduate students interested in the foundations and formalization of mathematics

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